2,906 results for poly · 0.163s

arxiv.org/abs/1304.4655v1

Invariants of Links in Thickened Surfaces

A group invariant for links in thickened closed orientable surfaces is studied. Associated polynomial invariants are defined. The group detects nontriviality of a virtual link and determines its virtual genus....

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arxiv.org/abs/1312.2734v2

Besov regularity for operator equations on patchwise smooth manifolds

We study regularity properties of solutions to operator equations on patchwise smooth manifolds $\partialΩ$ such as, e.g., boundaries of polyhedral domains $Ω\subset \mathbb{R}^3$. Using suitable biorthogonal wavelet bases $Ψ$, we introduce a new...

arxiv.org/abs/1711.02438v1

Tits arrangements on cubic curves

We classify affine rank three Tits arrangements whose roots are contained in the locus of a homogeneous cubic polynomial. We find that there exist irreducible affine Tits arrangements which are not locally spherical....

arxiv.org/abs/1211.6466v1

Small H-coloring problems for bounded degree digraphs

An NP-complete coloring or homomorphism problem may become polynomial time solvable when restricted to graphs with degrees bounded by a small number, but remain NP-complete if the bound is higher. For instance, 3-colorability of graphs with degrees b...

arxiv.org/abs/2507.01851v2

On the Visibility Polynomial of Graphs

Let G(V,E) be a simple graph and let X subset of V. Two vertices u and v are said to be X-visible if there exists a shortest u,v-path P such that V(P) intersection X is a subset of {u, v}. A set X is called a mutual-visibility set of G if every pair...

github.com/WICG/focus-visible

WICG/focus-visible

Polyfill for `:focus-visible` (⭐ 1605)

arxiv.org/abs/2509.15191v1

A non-sequential arithmetical theory with pairing

Albert Visser has shown that Robinson's $ \mathsf{Q} $ and Gregorczyk's $ \mathsf{TC} $ are not sequential by showing that these theories are not even poly-pair theories, which, in a strong sense, means these theories lack pairing. In this paper, we...

arxiv.org/abs/2105.00402v3

AG-CUResNeSt: A Novel Method for Colon Polyp Segmentation

Colorectal cancer is among the most common malignancies and can develop from high-risk colon polyps. Colonoscopy is an effective screening tool to detect and remove polyps, especially in the case of precancerous lesions. However, the missing rate in...

arxiv.org/abs/2507.23656v2

An evident corollary arising from Newton-Thorne

We present a special class of examples of automorphic lifts of multiple tensor products of automorphic representations, motivated by combinatorial identities for Schur polynomials and a celebrated result of Newton and Thorne....

arxiv.org/abs/2203.09515v2

Highly Uniform Prime Number Theorems

We prove a highly uniform version of the prime number theorem for a certain class of $L$-functions. The range of $x$ depends polynomially on the analytic conductor, and the error term is expressed in terms of an optimization problem depending explici...

arxiv.org/abs/2403.01354v1

An Overview of Minimum Convex Cover and Maximum Hidden Set

We give a review of results on the minimum convex cover and maximum hidden set problems. In addition, we give some new results. First we show that it is NP-hard to determine whether a polygon has the same convex cover number as its hidden set number....

arxiv.org/abs/math/0312095v2

Polar decomposition and Brion's theorem

In this note we point out the relation between Brion's formula for the lattice point generating function of a convex polytope in terms of the vertex cones [Brion1988] on the one hand, and the polar decomposition à la Lawrence/Varchenko [Lawrence19...

health.yahoo.com/wellness/nutrition/healthy-eating/articles/tea-vs-coffee-best-drink-070100759.html

Tea vs coffee: The best drink for your gut, heart and brain

Tea is the most popular drink on the planet (apart from water), with an estimated three cups consumed globally for every one of coffee. In the UK, however, tastes are shifting. According to the most recent figures, 63 per cent of UK adults regularly drink coffee, compared with 59…

health.yahoo.com/wellness/nutrition/healthy-eating/articles/surprising-health-benefits-eating-pistachios-140000221.html

The Surprising Health Benefits of Eating Pistachios Regularly

Is it OK to go a little nuts over pistachios? Here’s what happens when you make these nutritional powerhouses part of your eating routine.